李珊

發布者🦧:周春宇發布時間:2023-02-22瀏覽次數🌨:2418


姓名

李珊

職稱

副教授

主要研究領域

偏微分方程數值方法

電子郵箱

shanliusst@126.com

辦公室

必一体育平台816

所在部門

必一体育平台數學系


教育背景與工作經歷

教育背景

碩博士,計算數學🦝,上海大學,2008-2014

學士,信息與計算科學,山東科技大學,2004-2008

訪問學者,計算數學,密歇根大學,2011-2012


工作經歷

副教授,上海理工大學,2020-至今

講師,上海理工大學,2014-2020



科(教)研項目及成果

作為項目負責人獲得國家自然科學青年基金和數學天元基金資助🧍‍♀️,作為主要成員參研國家自然科學基金面上項目多項🕵🏻‍♂️。在國內外學術刊物上發表論文數篇。


  1. Li Shan, Sun Guilei,Guo Yuling and Wang Zhongqing, A Multiple Interval Chebyshev-Gauss-Lobatto Collocation Method for Multi-Order Fractional Differential EquationsGlobal, E. Asian J. Appl. Math., 2022,12 (3), 649-672

  2. Li Shan, Wu Jinju and Wang Zhongqing, Sobolev orthogonal Legendre rational spectral methods for exterior problems, Int. J. Comput. Math.,2022, 99 (2), 370-390

  3. Li Shan, Lai Zhenyan, Jin Lusha and Yu Xuhong, Diagonalized Gegenbauer rational spectral methods for second- and fourth-order problems on the whole line, Appl. Numer. Math., 2020, 151, 494-516.

  4. Li Shan, Yan Shimi and Wang Zhongqing, Efficient Legendre dual-Petrov-Galerkin methods for solving odd-order differential equations , Discrete Cont Dyn-B.,2020, 25 (4), 1543-1563

  5. Li Shan, Li Qiaoling and Wang Zhongqing, Sobolev orthogonal Legendre rational spectral methods for problems on the half line, Math. Methods Appl. Sci., 2020, 43 (1), 255-268

  6. Qin Yonghui, Li Shan, Li Jingliang and Li Qiaoling, Multidomain Legendre-Galerkin Chebyshev collocation least squares method for one-dimensional problems with two nonhomogeneous jump conditions, Int. J. Comput. Math.,, 2019, 96 (12), 2411-2422.

  7. Li Shan, Boyd, John P., Spectral methods in non-tensor geometry, Part II: Chebyshev versus Zernike polynomials, gridding strategies and spectral extension on squircle-bounded and perturbed-quadrifolium domains, Appl. Math. Comput., 2015,269, 759-774.  

  8. Li Shan, Boyd, John P., Approximation on non-tensor domains including squircles, Part III: Polynomial hyperinterpolation and radial basis function interpolation on Chebyshev-like grids and truncated uniform grids, J. Comput. Phys., 2014, 285, 653-668.

  9. Li Shan, Boyd, John P., Symmetrizing grids, radial basis functions, and Chebyshev and Zernike polynomials for the D-4 symmetry group; Interpolation within a squircle, Part I, J. Comput. Phys., 2014, 258, 931-947.



主講課程

高等數學👷🏿‍♂️;C程序設計


學術活動與社會服務



榮譽

2018年獲校教學成果一等獎




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